Calculate current per phase from 3-phase power, line voltage and power factor, or split total current evenly across 1, 2 or 3 phases.

Current Per Phase Calculator

Pick how you know your load, enter the values, and get current per phase.

From Power (3-phase)
Split Total Current

Current Per Phase Formula

CPP = TC / P

Variables:

  • CPP is the Current Per Phase (A/phase)
  • TC is the total current (A), defined for this calculator as the arithmetic sum of the currents in all phases (i.e., TC = Iphase1 + Iphase2 + …)
  • P is the number of phases

To calculate Current Per Phase, divide the total current by the number of phases. This gives the average per-phase current when the load is distributed (approximately) equally among phases. For common 3‑phase AC power relationships between line current and phase current (wye vs. delta), use a dedicated line/phase calculator.

How to Calculate Current Per Phase?

The following steps outline how to calculate the Current Per Phase.


  1. First, determine the total current (amps) as the sum of the phase currents. 
  2. Next, determine the number of phases. 
  3. Next, gather the formula from above: CPP = TC / P.
  4. Finally, calculate the Current Per Phase.
  5. After inserting the variables and calculating the result, check your answer with the calculator above.

Example Problem : 

Use the following variables as an example problem to test your knowledge.

total current (amps) = 30

number of phases = 3

CPP = TC / P = 30 / 3 = 10 A per phase (assuming the 30 A total is the arithmetic sum of three equal phase currents).

Frequently Asked Questions

What is the significance of calculating Current Per Phase in electrical systems?

Calculating Current Per Phase is useful for designing and maintaining balanced electrical systems, ensuring efficient power distribution, and preventing overloads in any single phase, which can lead to equipment damage and safety hazards.

How does the number of phases affect electrical power systems?

The number of phases in an electrical power system affects its ability to deliver power smoothly and efficiently. Three-phase power systems are commonly used in industrial and commercial settings because they provide a more consistent power delivery than single-phase systems, which are typically found in many residential applications.

Can the Current Per Phase formula be applied to both AC and DC systems?

The arithmetic relationship (average per-branch current = total current ÷ number of branches) can be used whenever a total current is shared equally among parallel paths. In AC power, the term “phase” refers to AC phases, so be careful not to confuse this with line-vs-phase current relationships in 3‑phase systems (wye vs. delta).